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- W127574908 abstract "The Zeckendorf representation of a number is simply the representation of that number as the sum of distinct Fibonacci numbers. If the number of terms of this sum is minimized, that representation is unique, as also is the representation when the number of terms is maximized. (See Brown [1] and [2].) A general Zeckendorf representation will be written as h £ Fk. , where kx > k2 > > •• > kh > 2. J= 1 J Thus, 16 can be represented as F7 + Fi+, 6 + ^5 + *V F7 + F3 + F2, and Fe + Fs + F3 + F2." @default.
- W127574908 created "2016-06-24" @default.
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- W127574908 date "1991-01-01" @default.
- W127574908 modified "2023-09-26" @default.
- W127574908 title "THE ZECKENDORF REPRESENTATION AND THE GOLDEN SEQUENCE" @default.
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